Results 311 to 320 of about 18,401,385 (385)
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2008
Measurement theory takes measurement as the assignment of numbers to properties of an empirical system so that a homomorphism between the system and a numerical system is established. To avoid operationalism, two approaches can be distinguished. In the axiomatic approach it is asserted that if the empirical system satisfies a certain set of axioms such
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Measurement theory takes measurement as the assignment of numbers to properties of an empirical system so that a homomorphism between the system and a numerical system is established. To avoid operationalism, two approaches can be distinguished. In the axiomatic approach it is asserted that if the empirical system satisfies a certain set of axioms such
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International Journal of Bifurcation and Chaos, 2004
The study of language, its processing and its bearing on human cortical processes are all extensive domains of investigation in their own right. In this overview tutorial we limit ourselves to a sample of core illustrative issues. Our central aim is to demonstrate how complexity within the language faculty arises from two a priori distinct sources: the
Saddy, Douglas, Uriagereka, J.
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The study of language, its processing and its bearing on human cortical processes are all extensive domains of investigation in their own right. In this overview tutorial we limit ourselves to a sample of core illustrative issues. Our central aim is to demonstrate how complexity within the language faculty arises from two a priori distinct sources: the
Saddy, Douglas, Uriagereka, J.
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Canadian Mathematical Bulletin, 1994
AbstractWe give a simple proof that, for any ॉ > 0, there is an outer measure μ* on a finite set X such that, for any measure Thus there is a non-zero outer (finitely subadditive) measure v* on the clopen subsets of the Cantor set such that, if v ≤ v* is a finitely additive measure on the clopen subsets of the Cantor set, then v ≡ 0.
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AbstractWe give a simple proof that, for any ॉ > 0, there is an outer measure μ* on a finite set X such that, for any measure Thus there is a non-zero outer (finitely subadditive) measure v* on the clopen subsets of the Cantor set such that, if v ≤ v* is a finitely additive measure on the clopen subsets of the Cantor set, then v ≡ 0.
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Development and validation of brief measures of positive and negative affect: the PANAS scales.
Journal of Personality and Social Psychology, 1988D. Watson, L. Clark, A. Tellegen
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Complex network measures of brain connectivity: Uses and interpretations
NeuroImage, 2010M. Rubinov, O. Sporns
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Guidelines for the process of cross-cultural adaptation of self-report measures.
Spine, 2000D. Beaton +3 more
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A Paradigm for Developing Better Measures of Marketing Constructs
, 1979Gilbert A. Churchill
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